Calculation of the cubic capacity of boards will depend on whether the board is edged (including planed) or unedged. In the first case, it is easier to calculate the cubic capacity, since the lumber has the correct geometric shape of a parallelepiped. The cubic capacity of an unedged board - one whose sides are unprocessed, fast - is calculated somewhat differently.
Fortunately, calculating the cubic capacity of the board is not difficult. Either will help you with this table “How many boards in a cube”, or formula. The latter option is more reliable and more accurate.
From this table you can find out answers to the following popular questions: how to calculate the cubic capacity of boards, how many boards are in a cube, how many square meters boards in a cube, how many cubes are in one board according to the most popular sizes.
Edged board
Size(mm) | m 2 in 1 m 3 | Pieces of boards in 1 m 3 | |
100*6000 | 20 | 33 | 0,03 |
120*6000 | 27 | 0,036 | |
150*6000 | 22 | 0,045 | |
180*6000 | 18 | 0,054 | |
200*6000 | 16 | 0,06 | |
250*6000 | 13 | 0,075 |
Size(mm) | m 2 in 1 m 3 | Pieces of boards in 1 m 3 | Volume of one board (in “cubes”) |
100*6000 | 25 | 41 | 0,024 |
120*6000 | 34 | 0,0288 | |
150*6000 | 27 | 0,036 | |
180*6000 | 23 | 0,0432 | |
200*6000 | 20 | 0,048 | |
250*6000 | 16 | 0,06 |
Size(mm) | m 2 in 1 m 3 | Pieces of boards in 1 m 3 | Volume of one board (in “cubes”) |
100*6000 | 31 | 52 | 0,0192 |
120*6000 | 43 | 0,023 | |
150*6000 | 34 | 0,0288 | |
180*6000 | 28 | 0,0346 | |
200*6000 | 26 | 0,0384 | |
250*6000 | 20 | 0,048 |
Size(mm) | m 2 in 1 m 3 | Pieces of boards in 1 m 3 | Volume of one board (in “cubes”) |
100*6000 | 33 | 55 | 0,018 |
120*6000 | 46 | 0,0216 | |
150*6000 | 37 | 0,027 | |
180*6000 | 30 | 0,0324 | |
200*6000 | 27 | 0,036 | |
250*6000 | 22 | 0,045 |
Size(mm) | m 2 in 1 m 3 | Pieces of boards in 1 m 3 | Volume of one board (in “cubes”) |
100*6000 | 40 | 67 | 0,015 |
120*6000 | 55 | 0,018 | |
150*6000 | 44 | 0,0225 | |
180*6000 | 37 | 0,027 | |
200*6000 | 33 | 0,03 | |
250*6000 | 26 | 0,0375 |
Size(mm) | m 2 in 1 m 3 | Pieces of boards in 1 m 3 | Volume of one board (in “cubes”) |
100*6000 | 50 | 83 | 0,012 |
120*6000 | 69 | 0,0144 | |
150*6000 | 55 | 0,018 | |
180*6000 | 46 | 0,0216 | |
200*6000 | 41 | 0,024 | |
250*6000 | 33 | 0,03 |
where a is the thickness of the board
b – its width
l – its length
Board cubic capacity are calculated in cubic meters, so before calculating the cubic capacity of the board, all values are converted from millimeters to meters. For example, let’s take a “magpie” board 40*200*6000: its thickness is 40 mm (0.04 m), width 200 mm (0.02 m), length – 6000 mm (6 m). Now we calculate the cubic capacity of the boards:
0.04*0.2*6=0.048 m 3
That is, one “magpie” board 100*6000 has a cubic capacity of 0.048 m 3. To determine, how many boards per cube e, all that remains is to divide 1 by the resulting amount:
1/0.048=21 boards in 1 m3.
Not edged board differs from edged in that it is not processed on the sides, that is, one side has irregular shape, and it is impossible to indicate the exact width of an unedged board. This is where difficulties arise with calculating the cubic capacity of unedged boards, which are easier to explain with a specific example.
Unedged board
Suppose you need to cover a rectangular building measuring 5*7 meters and 4 meters high with unedged boards. Your board is 50 millimeters (0.05 m) thick.
First, calculate the finishing area. To do this (remember the school), we multiply the perimeter of the building (two sides by 5, two sides by 7 - a total of 24 meters) by the height - 4 meters. We get 96 m2.
Now we multiply the area by the thickness of the material: 96 * 0.05 = 4.8 m 3
It turns out that for cladding, the width of each cladding element has virtually no effect on the overall cubic capacity. There are no exact cubic capacity tables for unedged boards and there cannot be, since it is not known from what part of the log the board was cut and what its thickness is on both sides, but it can be given some average data on the cubic capacity of unedged boards:
All board manufacturing companies round the numbers in the direction that is beneficial to them. An error occurs. In general, it’s small, but when it comes to hundreds of cubes or a lack of boards for cladding, the issue becomes acute. For example, the volume of one board is 0.018 m3, and the manufacturer rounded this figure to 0.02 m3. As a result, instead of the expected 55 boards, you will receive only 50. Therefore, always check with sellers for this information.
We hope our article shed light on questions about how many boards are in a cube, how to calculate the cubic capacity of a board, how many boards are in a cube, and how not to get into trouble when buying lumber.
BoardPieces per cube |
timberPieces per cube |
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25x100x6000 |
100x100x6000 |
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25x130x6000 |
100x150x6000 |
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25x150x6000 |
100x200x6000 |
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25x200x6000 |
150x150x6000 |
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40x100x6000 |
150x200x6000 |
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40x125x6000 |
200x200x6000 |
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40x150x6000 |
25x50x3000 |
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40x200x6000 |
40 x40 x3000 |
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50x100x6000 |
40 x50 x3000 |
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50x150x6000 |
50 x50 x3000 |
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50x200x6000 |
50 x70 x3000 |
How to determine the cubic capacity (volume) of a material? This is very simple if the material, as in our case, has right angles. You need to multiply the width by the thickness and the length. To find out how much of this material is in a cube, you need to divide the result by cubic meter/meter. Here is an example of how to determine how many boards with dimensions 50x150x6000mm are in a cube. We will decide in centimeters.
(Thickness) 5cm x (Width) 15cm x (Length) 600cm = 45000 cc/cm
The cube is = 100cm x 100cm x 100cm = 1000000 cc/cm
(Cube/meter) 1,000,000: (Board) 45,000 = There are 22.22 boards in a cube.
If you want to know how many square meters in a cube lumber, you need to divide the thickness of the board in centimeters by 100 centimeters. Let's say you buy a 12.5mm x 90mm lining and know that its square meter costs 120 rubles. The solution will be like this.
Lining thickness 1.25 cm 100: 1.25 = 80
It follows from this that this lining in a cube will be 80 square meters. And that a cube of this lining will cost 80x120=9600 rubles
To simplify the calculation, we have prepared a summary table for you. The tables below provide data on the volume of one timber and how many pieces of timber different sizes in the 1st cube. To make you feel comfortable.
Dimensions , mm | Volume of boards in 1 m 3 | Number of boards per m3 |
100x100x6000 | 0.06 m 3 | 16 pcs. |
100x150x6000 | 0.09 m 3 | 11 pcs. |
150x150x6000 | 0.135 m 3 | 7 pcs. |
100x180x6000 | 0.108 m 3 | 9 pcs. |
150x180x6000 | 0.162 m 3 | 6 pcs. |
180x180x6000 | 0.1944 m 3 | 5 pieces. |
100x200x6000 | 0.12 m 3 | 8 pcs. |
150x200x6000 | 0.18 m 3 | 5 pieces. |
180x200x6000 | 0.216 m 3 | 4 things. |
200x200x6000 | 0.24 m 3 | 4 things. |
250x200x6000 | 0.3 m 3 | 3 pcs. |
250x250x6000 | 0.375 m 3 | 2 pcs. |
250x300x6000 | 0.45 m 3 | 2 pcs. |
300x300x6000 | 0.54 m 3 | 1 PC. |
We offer a simple calculation so that you do not get confused with the question of how to find out how much timber is in a cube. These calculation options are suitable if you know the dimensions of the timber. For example, let's take a beam 260 x 260 x 6,000 mm (6 meters). The same can be done for timber measuring 3 meters, 4 meters, 5 meters.
Formula for calculating the volume of timber:
100mm · 100mm · 6000 mm = 0.1m · 0.1m · 6m = 0.06 m3
Formula for calculating timber in pieces:
Beam length - 6 meters
1m3 / 0.06m3 = 16 pcs/m3
Difficult? Apparently not! But if the calculation is difficult for you, just use our table. The table contains calculations for all known sizes of timber, which are given in GOST 8486-86.
There are two reasons for this:
There is no construction project that could be completed without the use of lumber.
Therefore, there is a need to determine their exact number. You can calculate how many boards are in 1 cube using formulas, or you can use ready-made tables. These tables are called cubic tables.
Please note that we are talking about wood products here. coniferous species.
In general, this is the volume of a body, expressed in cubic measures.
The cubic capacity of lumber is the volume of lumber expressed in cubic meters, otherwise - in cubic meters or simply in cubes.
In this section we will talk about lumber in the order in which they are obtained when cutting a log.
For some reason, there is confusion with the definition of these materials: some claim that they are one and the same thing, and others claim that both sexes are made from slabs.
The proposed table will provide complete clarity.
As can be seen from the table, both sexes are not used in construction, so we will not consider it further.
The requirements for slab are standardized in accordance with OST 13-28-74. This means that croaker is a valuable building material.
The croaker is used:
It is sawn along two opposite surfaces, called layers. The edges are left uncut, hence the name.
Her standard sizes the following: thickness - 25, 40 and 50 mm; length - 6 m.
The scope of application is wider than that of the slab.
Also used for construction:
In addition, it can serve as a base for clapboard cladding, block house and other finishing materials.
It differs from unedged in that it is propylene along the faces and edges.
Used as:
This is lumber with a thickness of 100 mm or more with a difference in cross-sectional width and height of no more than twice. Usually the timber is of square section. The most used timber has a section of 100 × 100 mm and 150 × 150 mm.
Used:
It differs from timber in that maximum size its cross-section is 75 mm. Like timber, it is most often made with square section.
Is used for interior works such as device:
As you know from the course high school, the volume of a rectangular parallelepiped (and the edged board, beam and block are exactly that) is equal to the product of the lengths of its sides.
Calculated using formula 1:
where: V – volume; L – length; b – width; h – height (in our case thickness) of the board.
Having calculated the volume in this way, you can easily find the number of boards in a cube.
To do this, you need to divide one by the resulting number (formula 2):
where: N – number of pieces, 1 – 1 cubic meter. m, V – volume.
It should not be forgotten that the dimensions edged materials are given in millimeters, so they must be converted to meters before calculation.
There is lumber with the following parameters:
25 × 150 × 6000, where 25 is the thickness; 150 – width; 6000 – length.
Let's calculate the cubic capacity of the board.
To do this, convert millimeters to meters and substitute the resulting values into formula 1:
V = 0.025 × 0.15 × 6 = 0.0225
We substitute the resulting number into formula 2:
N = 1 ÷ 0.0225 = 44.4
The result is always rounded to whole numbers by discarding the decimal part.
Thus, one cube contains 44 whole boards.
Solving the previous problem in this case is more difficult.
The unedged one has a large difference in width on opposite layers, so when calculating the volume, you need to substitute the average width into formula 1: these two widths are added and the resulting amount is divided in half.
The measurement result is rounded to the nearest 10 mm, fractions up to 5 mm are not taken into account, and fractions of 5 mm or more are considered 10 mm.
In addition, uncut edges do not allow the board to be stacked tightly, and various increasing factors are used to calculate the exact volume.
The calculation method is not so much complicated as it is tedious, so it is easier to use the table from the next section.
They differ from each other only in size, so the calculation method for them is the same.
They are mounted using the tongue and groove system, as shown in the figure.
In this case, the width b is taken to be the so-called “working” or “visible” width - the distance from the base of the tongue to the edge of the board (see figure). It is this size that should be substituted into formula 1.
In order not to calculate the quantity and volume each time, special cube tables were compiled, in which for each size of material its quantity in one cubic meter is given.
Due to the wide range of sizes in length, thickness and width, it is impossible to calculate the exact amount of slab in one cube, so there is no cubature table for it.
Here is a table for converting the folded volume of a slab into a dense one.
In this case, we solve the inverse problem: we determine the actual volume of a known amount of slab.
To do this you need:
Cube for unedged boards.
When the main construction is completed, it's time to start finishing works: sheathe walls and lay clean floors.
To do this, remember formula 1. When calculating the volume of one element, we write down the intermediate result - the product:
where S is the area of this element.
Having calculated the quantity using formula 2, we multiply the result by the area.
This video contains data that was not included in the article.
Before the beginning construction work Any owner of land on which it is planned to build a residential building wants to know how much material will be required. Financial costs will depend on the volume of building materials and their type, which can be difficult for some owners to bear at one time, and they are forced to purchase various materials step by step. In low-rise housing construction, wood and products made from it make up a significant part. Therefore, it is advisable to know how many boards will be needed and how much they will cost.
Thanks to accurate calculation number of boards, you can save a lot and not be deceived
Currently, the building materials market offers various wood materials at a price in rubles per cubic meter. If it is known how many boards will be needed for arranging the floor, I would like to know their price. In addition, construction requires different kinds wooden products, differing in shape, size and price. Therefore, before studying the question of how many boards are in a cube, it is necessary to study the range of offered wooden products. To build your future home, the future homeowner may need:
The greatest financial costs will be required for the purchase of the first three types of lumber, so solving the question of how many timber, whetstones or boards are in a cube is most relevant.
The task of determining how many boards are in a cube is at the level of arithmetic tasks solved in the first grade. The initial data for calculating how many timber, bars or boards are in a cube are:
The volume (V) of one product (board, beam or bar) is determined by the ratio:
V = h×b×L, cubic meters,
and the number of units of lumber in cubic meter let's define it as:
Of course, this calculation is quite approximate - it does not take into account the gap between individual products, the type of board processing (grooved, planed), length allowance and other rather specific details. Using the above formulas, it is impossible to calculate the amount of unedged boards or slabs. However, to determine what amount to take with you to the lumber yard, and whether an extra thousand rubles would be a problem there, accuracy is sufficient. More accurate results can be obtained using the tabular calculation method.
To determine how many boards are in 1 cube, the calculation table contains columns and rows. The lines indicate cross section lumber, and the columns (rows) show the calculated values of the volume of one board and the number of boards in one cubic meter. In principle, these values are obtained by calculation, but taking into account correction factors. Let's consider a cutting (part) of the table of how many boards are in 1 cube. Wherein symbols correspond to those used in the above formulas.
Board size | Number of pieces per 1 m³ |
25 x 100 x 6000 | 66 |
25 x 150 x 6000 | 44 |
25 x 200 x 6000 | 33 |
30 x 100 x 6000 | 55 |
30 x 150 x 6000 | 37 |
30 x 200 x 6000 | 27 |
40 x 100 x 6000 | 41 |
40 x 150 x 6000 | 27 |
40 x 200 x 6000 | 20 |
50 x 100 x 6000 | 33 |
50 x 150 x 6000 | 22 |
50 x 200 x 6000 | 16 |
Beam size | Number of pieces per 1 m³ |
25 x 50 x 3000 | 266 |
30 x 40 x 3000 | 277 |
30 x 50 x 3000 | 222 |
40 x 40 x 3000 | 208 |
50 x 50 x 3000 | 133 |
50 x 50 x 6000 | 66 |
50 x 70 x 3000 | 95 |
100 x 100 x 6000 | 16 |
100 x 150 x 6000 | 11 |
100 x 200 x 6000 | 8 |
150 x 150 x 6000 | 7 |
150 x 200 x 6000 | 5 |
200 x 200 x 6000 | 4 |
Non-standard timber | Number of pieces per 1 m³ |
90 x 90 x 6000 | 20 |
90 x 140 x 6000 | 13 |
90 x 190 x 6000 | 9 |
100 x 250 x 6000 | 6 |
100 x 300 x 6000 | 5 |
140 x 140 x 6000 | 8 |
140 x 190 x 6000 | 6 |
150 x 250 x 6000 | 4 |
150 x 300 x 6000 | 3 |
190 x 190 x 6000 | 4 |
200 x 250 x 6000 | 3 |
200 x 300 x 6000 | 2 |
250 x 300 x 6000 | 2 |
300 x 300 x 6000 | 1 |
Non-standard board | Number of pieces per 1 m³ |
22 x 90 x 6000 | 84 |
22 x 140 x 6000 | 54 |
22 x 190 x 6000 | 39 |
25 x 250 x 6000 | 26 |
25 x 300 x 6000 | 22 |
30 x 250 x 6000 | 22 |
30 x 300 x 6000 | 18 |
35 x 90 x 6000 | 52 |
35 x 140 x 6000 | 34 |
35 x 190 x 6000 | 25 |
40 x 250 x 6000 | 16 |
40 x 300 x 6000 | 13 |
45 x 90 x 6000 | 41 |
45 x 140 x 6000 | 26 |
45 x 190 x 6000 | 19 |
50 x 250 x 6000 | 13 |
50 x 300 x 6000 | 11 |
60 x 100 x 6000 | 27 |
60 x 150 x 6000 | 18 |
60 x 200 x 6000 | 13 |
60 x 250 x 6000 | 11 |
60 x 300 x 6000 | 9 |
70 x 100 x 6000 | 23 |
70 x 150 x 6000 | 15 |
70 x 200 x 6000 | 11 |
70 x 250 x 6000 | 9 |
70 x 300 x 6000 | 7 |
80 x 100 x 6000 | 20 |
80 x 150 x 6000 | 13 |
80 x 200 x 6000 | 10 |
80 x 250 x 6000 | 8 |
80 x 300 x 6000 | 6 |
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